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	<META NAME="AUTHOR" CONTENT="Michael Margraf - translate: Martin Stejskal">
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	<META NAME="CHANGEDBY" CONTENT="Gunther Kraut & Martin Stejskal">
	<META NAME="CHANGED" CONTENT="20080724">
	<TITLE>Qucs - Math Functions</TITLE>
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<H3 ALIGN="CENTER"><A NAME="top"></A>- Qucs -<BR>Quite Universal Circuit Simulator</H3>
<H1 ALIGN="CENTER">Krátký popis matematických funkcí</H1><BR>
Následující operace a funkce mohou být aplikovány v Qucs
rovnicích. Parametry v závorkách "[&nbsp;]" jsou volitelné.
<H2>Operátory</H2>
<H3 >Aritmetické Operátory</H3>
<TABLE WIDTH="100%" BORDER="0" CELLPADDING="1" CELLSPACING="0">
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>+x</TT>
		</TD>
		<TD WIDTH="75%" VALIGN="baseline">
			Jednočlenný plus
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>-x</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Jednočlenný mínus
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x+y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Součet
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x-y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Rozdíl
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x*y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Násobení
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x/y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Dělení
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x%y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Dělení beze zbytku (Modulo)
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x^y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Mocnina
		</TD>
	</TR>
</TABLE>
<H3 >Logické Operátory</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=1 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>!x</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Negace
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x&amp;&amp;y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Logický součin
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x||y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Logický součet
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x^^y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Nonekvivalence
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x?y:z</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Zkratka pro podmíněné výrazy &quot;Když <TT>x</TT> tak <TT>y</TT> jinak <TT>z</TT>&quot; (&quot;if <TT>x</TT> then <TT>y</TT> else <TT>z</TT>&quot;)
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x==y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Rovnost
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x!=y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Nerovnost
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x&lt;y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Menší než
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x&lt;=y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Menší, nebo rovno
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x&gt;y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Větší
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>x&gt;=y</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Větší, nebo rovno
		</TD>
	</TR>
</TABLE>
<H2>Seznam funkcí</H2>
<A HREF="#abs">abs</A><TT>  </TT>
<A HREF="#adjoint">adjoint</A><TT>  </TT>
<A HREF="#angle">angle</A><TT>  </TT>
<A HREF="#arccos">arccos</A><TT>  </TT>
<A HREF="#arccosec">arccosec</A><TT>  </TT>
<A HREF="#arccot">arccot</A><TT>  </TT>
<A HREF="#arcosech">arcosech</A><TT>  </TT>
<A HREF="#arcosh">arcosh</A><TT>  </TT>
<A HREF="#arcoth">arcoth</A><TT>  </TT>
<A HREF="#arcsec">arcsec</A><TT>  </TT>
<A HREF="#arcsin">arcsin</A><TT>  </TT>
<A HREF="#arctan">arctan</A><TT>  </TT>
<A HREF="#arg">arg</A><TT>  </TT>
<A HREF="#arsech">arsech</A><TT>  </TT>
<A HREF="#arsinh">arsinh</A><TT>  </TT>
<A HREF="#artanh">artanh</A><TT>  </TT>
<A HREF="#avg">avg</A><TT>  </TT>
<A HREF="#besseli0">besseli0</A><TT>  </TT>
<A HREF="#besselj">besselj</A><TT>  </TT>
<A HREF="#bessely">bessely</A><TT>  </TT>
<A HREF="#ceil">ceil</A><TT>  </TT>
<A HREF="#conj">conj</A><TT>  </TT>
<A HREF="#cos">cos</A><TT>  </TT>
<A HREF="#cosec">cosec</A><TT>  </TT>
<A HREF="#cosech">cosech</A><TT>  </TT>
<A HREF="#cosh">cosh</A><TT>  </TT>
<A HREF="#cot">cot</A><TT>  </TT>
<A HREF="#coth">coth</A><TT>  </TT>
<A HREF="#cumavg">cumavg</A><TT>  </TT>
<A HREF="#cumprod">cumprod</A><TT>  </TT>
<A HREF="#cumsum">cumsum</A><TT>  </TT>
<A HREF="#dB">dB</A><TT>  </TT>
<A HREF="#dbm">dbm</A><TT>  </TT>
<A HREF="#dbm2w">dbm2w</A><TT>  </TT>
<A HREF="#deg2rad">deg2rad</A><TT>  </TT>
<A HREF="#det">det</A><TT>  </TT>
<A HREF="#dft">dft</A><TT>  </TT>
<A HREF="#diff">diff</A><TT>  </TT>
<A HREF="#erf">erf</A><TT>  </TT>
<A HREF="#erfc">erfc</A><TT>  </TT>
<A HREF="#erfcinv">erfcinv</A><TT>  </TT>
<A HREF="#erfinv">erfinv</A><TT>  </TT>
<A HREF="#exp">exp</A><TT>  </TT>
<A HREF="#eye">eye</A><TT>  </TT>
<A HREF="#fft">fft</A><TT>  </TT>
<A HREF="#fix">fix</A><TT>  </TT>
<A HREF="#floor">floor</A><TT>  </TT>
<A HREF="#Freq2Time">Freq2Time</A><TT>  </TT>
<A HREF="#GaCircle">GaCircle</A><TT>  </TT>
<A HREF="#GpCircle">GpCircle</A><TT>  </TT>
<A HREF="#hypot">hypot</A><TT>  </TT>
<A HREF="#idft">idft</A><TT>  </TT>
<A HREF="#ifft">ifft</A><TT>  </TT>
<A HREF="#imag">imag</A><TT>  </TT>
<A HREF="#integrate">integrate</A><TT>  </TT>
<A HREF="#interpolate">interpolate</A><TT>  </TT>
<A HREF="#inverse">inverse</A><TT>  </TT>
<A HREF="#kbd">kbd</A><TT>  </TT>
<A HREF="#limexp">limexp</A><TT>  </TT>
<A HREF="#linspace">linspace</A><TT>  </TT>
<A HREF="#ln">ln</A><TT>  </TT>
<A HREF="#log10">log10</A><TT>  </TT>
<A HREF="#log2">log2</A><TT>  </TT>
<A HREF="#logspace">logspace</A><TT>  </TT>
<A HREF="#mag">mag</A><TT>  </TT>
<A HREF="#max">max</A><TT>  </TT>
<A HREF="#min">min</A><TT>  </TT>
<A HREF="#Mu">Mu</A><TT>  </TT>
<A HREF="#Mu2">Mu2</A><TT>  </TT>
<A HREF="#NoiseCircle">NoiseCircle</A><TT>  </TT>
<A HREF="#norm">norm</A><TT>  </TT>
<A HREF="#phase">phase</A><TT>  </TT>
<A HREF="#PlotVs">PlotVs</A><TT>  </TT>
<A HREF="#polar">polar</A><TT>  </TT>
<A HREF="#prod">prod</A><TT>  </TT>
<A HREF="#rad2deg">rad2deg</A><TT>  </TT>
<A HREF="#random">random</A><TT>  </TT>
<A HREF="#real">real</A><TT>  </TT>
<A HREF="#rms">rms</A><TT>  </TT>
<A HREF="#Rollet">Rollet</A><TT>  </TT>
<A HREF="#round">round</A><TT>  </TT>
<A HREF="#rtoswr">rtoswr</A><TT>  </TT>
<A HREF="#rtoy">rtoy</A><TT>  </TT>
<A HREF="#rtoz">rtoz</A><TT>  </TT>
<A HREF="#runavg">runavg</A><TT>  </TT>
<A HREF="#sec">sec</A><TT>  </TT>
<A HREF="#sech">sech</A><TT>  </TT>
<A HREF="#sign">sign</A><TT>  </TT>
<A HREF="#sin">sin</A><TT>  </TT>
<A HREF="#sinc">sinc</A><TT>  </TT>
<A HREF="#sinh">sinh</A><TT>  </TT>
<A HREF="#sqr">sqr</A><TT>  </TT>
<A HREF="#sqrt">sqrt</A><TT>  </TT>
<A HREF="#srandom">srandom</A><TT>  </TT>
<A HREF="#StabCircleL">StabCircleL</A><TT>  </TT>
<A HREF="#StabCircleS">StabCircleS</A><TT>  </TT>
<A HREF="#StabFactor">StabFactor</A><TT>  </TT>
<A HREF="#StabMeasure">StabMeasure</A><TT>  </TT>
<A HREF="#stddev">stddev</A><TT>  </TT>
<A HREF="#step">step</A><TT>  </TT>
<A HREF="#stos">stos</A><TT>  </TT>
<A HREF="#stoy">stoy</A><TT>  </TT>
<A HREF="#stoz">stoz</A><TT>  </TT>
<A HREF="#sum">sum</A><TT>  </TT>
<A HREF="#tan">tan</A><TT>  </TT>
<A HREF="#tanh">tanh</A><TT>  </TT>
<A HREF="#Time2Freq">Time2Freq</A><TT>  </TT>
<A HREF="#transpose">transpose</A><TT>  </TT>
<A HREF="#twoport">twoport</A><TT>  </TT>
<A HREF="#unwrap">unwrap</A><TT>  </TT>
<A HREF="#variance">variance</A><TT>  </TT>
<A HREF="#vt">vt</A><TT>  </TT>
<A HREF="#w2dbm">w2dbm</A><TT>  </TT>
<A HREF="#xvalue">xvalue</A><TT>  </TT>
<A HREF="#ytor">ytor</A><TT>  </TT>
<A HREF="#ytos">ytos</A><TT>  </TT>
<A HREF="#ytoz">ytoz</A><TT>  </TT>
<A HREF="#yvalue">yvalue</A><TT>  </TT>
<A HREF="#ztor">ztor</A><TT>  </TT>
<A HREF="#ztos">ztos</A><TT>  </TT>
<A HREF="#ztoy">ztoy</A><TT>  </TT>

<H2>Matematické funkce</H2>
<H3>Vektory a matice: Vytváření</H3>
<DIV ALIGN=RIGHT>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="eye"></A><TT>eye(n)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vytvoří <TT>n</TT> x <TT>n</TT> identickou matici
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="linspace"></A><TT>linspace(od,do,n)</TT>	
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vytvoří reálný vektor s <TT>n</TT> lineárně rozloženou komponentou mezi <TT>od</TT> a <TT>do</TT>, zahrnující oboje
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="logspace"></A><TT>logspace(od,do,n)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vytvoří reálný vektor s <TT>n</TT> logaritmicky rozloženou komponentou mezi <TT>od</TT> a <TT>do</TT>, zahrnující oboje
		</TD>
	</TR>
</TABLE>
</DIV>
<H3 >Vektory a matice: Základní maticové funkce</H3>
<DIV ALIGN=RIGHT>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="adjoint"></A><TT>adjoint(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Adjungovaná matice <TT>x</TT> (Přenesená a složená)
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="det"></A><TT>det(x)</TT>	
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Determinant matice <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="inverse"></A><TT>inverse(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Obrácená matice <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="transpose"></A><TT>transpose(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Přenesená matice <TT>x</TT> (řady a sloupce jsou prohozeny)
		</TD>
	</TR>
</TABLE>
</DIV>
<H3 >Základní matematické funkce: Základní reálné a komplexní funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="abs"></A><TT>abs(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Absolutní hodnota, důležité u komplexních čísel
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="angle"></A><TT>angle(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Fáze úhlu v radiánech komplexního čísla. Synonymum pro <TT>arg()</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arg"></A><TT>arg(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Fáze úhlu v radiánech komplexního čísla
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="conj"></A><TT>conj(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Komplexně sdružené číslo
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="deg2rad"></A><TT>deg2rad(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Převádí fázi ze stupňů na radiány
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="hypot"></A><TT>hypot(x,y)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Euklidova distantní funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="imag"></A><TT>imag(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Imaginární část  komplexních čísel
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="mag"></A><TT>mag(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Velikost komplexního čísla
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="norm"></A><TT>norm(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Absolutní hodnota vektoru na čtverec
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="phase"></A><TT>phase(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Fázový úhel komplexního čísla (ve stupních)
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="polar"></A><TT>polar(m,p)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Mění protichůdné souřadnice (velikost<TT>m</TT>, fáze <TT>p</TT>) na komplexní číslo</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="rad2deg"></A><TT>rad2deg(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Převádí úhel z radiánů na stupně
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="real"></A><TT>real(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Reálná část komplexního čísla
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sign"></A><TT>sign(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Funkce signum
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sqr"></A><TT>sqr(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Druhá mocnina čísla
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sqrt"></A><TT>sqrt(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Druhá odmocnina
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="unwrap"></A><TT>unwrap(p[,tol[,step]])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
		         Unwraps the angle (opravdu netuším jak to přeložit) <TT>p</TT> (v radiánech -- základně ; <TT>step</TT> je 2*pi) s použitím volitelné hodnoty tolerance <TT>tol</TT> (zálkadně je pi)
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Exponenciální a logaritmické funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="exp"></A><TT>exp(x)</TT>	
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Exponenciální funkce do základu e
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="limexp"></A><TT>limexp(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Limitovaná exponenciální funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="log10"></A><TT>log10(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Dekadický logaritmus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="log2"></A><TT>log2(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Binární logaritmus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ln"></A><TT>ln(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Přirozený logaritmus (základ e )
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Trigonometrie</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cos"></A><TT>cos(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Funkce cosinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cosec"></A><TT>cosec(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Kosekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cot"></A><TT>cot(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Funkce kotangens
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sec"></A><TT>sec(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Sekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sin"></A><TT>sin(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Funkce sinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="tan"></A><TT>tan(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Funkce tangens
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Opačné
trigonometrické funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arccos"></A><TT>arccos(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc cosinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arccosec"></A><TT>arccosec(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc kosekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arccot"></A><TT>arccot(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc kotangens
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arcsec"></A><TT>arcsec(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc sekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arcsin"></A><TT>arcsin(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc sinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arctan"></A><TT>arctan(x[,y])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Arc tangents
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Hyperbolické
funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cosh"></A><TT>cosh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický cosinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cosech"></A><TT>cosech(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický kosekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="coth"></A><TT>coth(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický cotangent
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sech"></A><TT>sech(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický sekans
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sinh"></A><TT>sinh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický sinus
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="tanh"></A><TT>tanh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Hyperbolický tangents
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Opačné
hyperbolické funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arcosh"></A><TT>arcosh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému cosinu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arcosech"></A><TT>arcosech(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému kosekanu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arcoth"></A><TT>arcoth(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému cotangetu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arsech"></A><TT>arsech(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému sekanu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="arsinh"></A><TT>arsinh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému sinu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="artanh"></A><TT>artanh(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Opačná funkce k hyperbolickému tangentu
		</TD>
	</TR>
</TABLE>
<H3>Základní matematické funkce: Zaokrouhlování</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ceil"></A><TT>ceil(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Zaokrouhlí na další vyšší celé číslo
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="fix"></A><TT>fix(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Oddělí desetinná místa od reálného čísla
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="floor"></A><TT>floor(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Zaokrouhlí na další nižší celé číslo
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="round"></A><TT>round(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Zaokrouhlí na nejbližší celé číslo
		</TD>
	</TR>
</TABLE>
<H3 >Základní matematické funkce: Speciální
matematické funkce</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="besseli0"></A><TT>besseli0(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
		Modifikovaná Besselova funkce	
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="besselj"></A><TT>besselj(n,x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Modifikovaná Besselova funkce prvního druhu a <TT>n</TT>-tého druhu
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="bessely"></A><TT>bessely(n,x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Bessel function of second kind and <TT>n</TT>-th order
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="erf"></A><TT>erf(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Chybná funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="erfc"></A><TT>erfc(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Doplňková chybná funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="erfinv"></A><TT>erfinv(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Invertovaná chybná funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="erfcinv"></A><TT>erfcinv(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Inverzní doplňková chybná funkce
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sinc"></A><TT>sinc(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Synchronizační funkce (sin(<TT>x</TT>)/<TT>x</TT>  nebo  1 na <TT>x</TT> = 0)
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="step"></A><TT>step(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Rokoková funkce
		</TD>
	</TR>
</TABLE>
<H3 >Rozbor dat: Základní statistiky</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="avg"></A><TT>avg(x[,range])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Aritmetický průměr vektorových prvků; pokud je dán rozsah pak <TT>x<TT>must have a single data dependency
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cumavg"></A><TT>cumavg(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Souhrný průměr vektorových prvků
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="max"></A><TT>max(x,y)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vrátí větší číslo z <TT>x</TT> a <TT>y</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="max"></A><TT>max(x[,range])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Maximální hodnota ve vektoru. Pokud je dán rozsah, pak <TT>x</TT> must have a single data dependency
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="min"></A><TT>min(x,y)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vrátí menší číslo z <TT>x</TT> a <TT>y</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="min"></A><TT>min(x[,range])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Minimální hodnota ve kektoru; Pokud je dán rozsah, pak <TT>x</TT> must have a single data dependency
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="rms"></A><TT>rms(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Root Mean Square of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="runavg"></A><TT>runavg(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Running average of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="stddev"></A><TT>stddev(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Standard deviation of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="variance"></A><TT>variance(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Variance of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="random"></A><TT>random()</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Náhodné číslo mezi 0,0 a 0,1
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="srandom"></A><TT>srandom(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Give random seed	
		</TD>
	</TR>
</TABLE>
<H3 >Data Analysis: Basic Operation</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cumprod"></A><TT>cumprod(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Cumulative product of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="cumsum"></A><TT>cumsum(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Cumulative sum of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="interpolate"></A><TT>interpolate(f,x[,n])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Equidistant spline interpolation of real function vector <TT>f(x)</TT> using <TT>n</TT> equidistant datapoints; the latter can be omitted and defaults to a reasonable value
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="prod"></A><TT>prod(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Product of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="sum"></A><TT>sum(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Sum of vector elements
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="xvalue"></A><TT>xvalue(f,yval)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Returns the x-value which is associated with the y-value nearest to
			a specified y-value <TT>yval</TT> in a given vector <TT>f</TT>; therefore the vector <TT>f</TT> must have a single data dependency
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="yvalue"></A><TT>yvalue(f,xval)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Returns the y-value of the given vector <TT>f</TT> which is located nearest to the x-value <TT>xval</TT>; therefore the vector <TT>f</TT> must have a single data dependency
		</TD>
	</TR>
</TABLE>
<H3 >Data Analysis: Differentiation and Integration</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="diff"></A><TT>diff(y,x[,n])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Differentiate vector <TT>y</TT> with respect to vector <TT>x</TT> <TT>n</TT> times. If <TT>n</TT> is omitted it defaults to <TT>n</TT> = 1
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="integrate"></A><TT>integrate(x,h)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Integrate vector <TT>x</TT> numerically assuming a constant step-size <TT>h</TT>
		</TD>
	</TR>
</TABLE>
<H3 >Data Analysis: Signal Processing</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="dft"></A><TT>dft(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Discrete Fourier Transform of vector <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="fft"></A><TT>fft(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Fast Fourier Transform of vector <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="Freq2Time"></A><TT>Freq2Time(V,f)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Inverse Discrete Fourier Transform of function <TT>V(f)</TT> interpreting it physically
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="idft"></A><TT>idft(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Inverse Discrete Fourier Transform of vector <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ifft"></A><TT>ifft(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Inverse Fast Fourier Transform of vector <TT>x</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="kbd"></A><TT>kbd(x[,n])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Kaiser-Bessel derived window
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="Time2Freq"></A><TT>Time2Freq(v,t)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Discrete Fourier Transform of function <TT>v(t)</TT> interpreting it physically
		</TD>
	</TR>
</TABLE>
<H2>Electronics Functions</H2>
<H3 >Unit Conversion</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="dB"></A><TT>dB(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			dB value
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="dbm"></A><TT>dbm(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Convert voltage to power in dBm
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="dbm2"></A><TT>dbm2w(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Convert power in dBm to power in Watts
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="w2dbm"></A><TT>w2dbm(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Convert power in Watts to power in dBm
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="vt"></A><TT>vt(t)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Thermal voltage for a given temperature <TT>t</TT> in Kelvin
		</TD>
	</TR>
</TABLE>
<H3 >Reflection Coefficients and VSWR</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="rtoswr"></A><TT>rtoswr(x)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts reflection coefficient to voltage standing wave ratio (VSWR)
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="rtoy"></A><TT>rtoy(x[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts reflection coefficient to admittance; by default reference <TT>zref</TT> is 50 ohms
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="rtoz"></A><TT>rtoz(x[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts reflection coefficient to impedance; by default reference <TT>zref</TT> is 50 ohms
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ytor"></A><TT>ytor(x[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts admittance to reflection coefficient; by default reference <TT>zref</TT> is 50 ohms
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ztor"></A><TT>ztor(x[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts impedance to reflection coefficient; by default reference <TT>zref</TT> is 50 ohms
		</TD>
	</TR>
</TABLE>
<H3 >N-Port Matrix Conversions</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="stos"></A><TT>stos(s,zref[,z0])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts S-parameter matrix to S-parameter matrix with different reference impedance(s)
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="stoy"></A><TT>stoy(s[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts S-parameter matrix to Y-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="stoz"></A><TT>stoz(s[,zref])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts S-parameter matrix to Z-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="twoport"></A><TT>twoport(m,from,to)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts a two-port matrix from one representation into another, possible values for <TT>from</TT> and <TT>to</TT> are 'Y', 'Z', 'H', 'G', 'A', 'S' and 'T'.
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ytos"></A><TT>ytos(y[,z0])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts Y-parameter matrix to S-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ytoz"></A><TT>ytoz(y)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts Y-parameter matrix to Z-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ztos"></A><TT>ztos(z[,z0])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts Z-parameter matrix to S-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="ztoy"></A><TT>ztoy(z)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Converts Z-parameter matrix to Y-parameter matrix
		</TD>
	</TR>
</TABLE>
<H3>Amplifiers</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="GaCircle"></A><TT>GaCircle(s,Ga[,arcs])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Circle(s) with constant available power gain <TT>Ga</TT> in the source
			plane
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="GpCircle"></A><TT>GpCircle(s,Gp[,arcs])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Circle(s) with constant operating power gain <TT>Gp</TT> in the load
			plane
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="Mu"></A><TT>Mu(s)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Mu stability factor of a two-port S-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="Mu2"></A><TT>Mu2(s)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Mu' stability factor of a two-port S-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="NoiseCircle"></A><TT>NoiseCircle(Sopt,<BR>
			Fmin,Rn,F[,Arcs])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Generates circle(s) with constant Noise Figure(s) <TT>F</TT>. <TT>Arcs</TT> specifies the angles in degrees created by e.g. <TT>linspace(0,360,100)</TT>. If Arcs is a number it specifies the number of equally spaced circle segments, if it is omitted this number defaults to a reasonable value
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="PlotVs"></A><TT>PlotVs(data,dep)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Returns a data item based upon vector or matrix vector <TT>data</TT> with
			dependency on a given vector <TT>dep</TT>, e.g. <TT>PlotVs(Gain,frequency/1e9)</TT>
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="Rollet"></A><TT>Rollet(s)</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Rollet stability factor of a two-port S-parameter matrix
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="StabCircleL"></A><TT>StabCircleL(s[,arcs])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Stability circle in the load plane
		</TD>
	</TR>
	<TR VALIGN=TOP>
		<TD WIDTH="25%" VALIGN="baseline">
			<A NAME="StabCircleS"></A><TT>StabCircleS(s[,arcs])</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Stability circle in the source plane
		</TD>
	</TR>
       <TR VALIGN=TOP>
               <TD WIDTH="25%" VALIGN="baseline">
                       <A NAME="StabFactor"></A><TT>StabFactor(s)</TT>
               </TD>
               <TD WIDTH=75% VALIGN="baseline">
                       Stability factor of a two-port S-parameter matrix. Synonym for <TT>Rollet()</TT>
               </TD>
       </TR>
       <TR VALIGN=TOP>
               <TD WIDTH="25%" VALIGN="baseline">
                       <A NAME="StabMeasure"></A><TT>StabMeasure(s)</TT>
               </TD>
               <TD WIDTH=75% VALIGN="baseline">
                       Stability measure B1 of a two-port S-parameter matrix
               </TD>
       </TR>
</TABLE>
<H2>Nomenclature</H2>
<H3>Ranges</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>LO:HI</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Range from <TT>LO</TT> to <TT>HI</TT>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>:HI</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Up to <TT>HI</TT>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>LO:</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			From <TT>LO</TT>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>:</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			No range limitations
		</TD>
	</TR>
</TABLE>
<H3>Matrices and Matrix Elements</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>M</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			The whole matrix <TT>M</TT>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>M[2,3]</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Element being in 2nd row and 3rd column of matrix <TT>M</TT>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>M[:,3]</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Vector consisting of 3rd column of matrix <TT>M</TT>
		</TD>
	</TR>
</TABLE>

<H3>Immediate</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR><TD WIDTH="25%" VALIGN="baseline"><TT>2.5</TT></TD><TD WIDTH=75% VALIGN="baseline">Real number</TD></TR>
	<TR><TD WIDTH="25%" VALIGN="baseline"><TT>1.4+j5.1</TT></TD><TD WIDTH=75% VALIGN="baseline">Complex number</TD></TR>
	<TR><TD WIDTH="25%" VALIGN="baseline"><TT>[1,3,5,7]</TT></TD><TD WIDTH=75% VALIGN="baseline">Vector</TD></TR>
	<TR><TD WIDTH="25%" VALIGN="baseline"><TT>[11,12;21,22]</TT></TD><TD WIDTH=75% VALIGN="baseline">Matrix</TD></TR>
</TABLE>

<H3>Number suffixes</H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>E</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			exa, * 1e+18
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>P</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			peta, * 1e+15
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>T</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			tera, * 1e+12
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>G</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			giga, * 1e+9
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>M</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			mega, * 1e+6
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>k</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			kilo, * 1e+3
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>m</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			milli, * 1e-3
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>u</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			micro, * 1e-6
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>n</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			nano, * 1e-9
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>p</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			pico, * 1e-12
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>f</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			femto, * 1e-15
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>a</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			atto, * 1e-18
		</TD>
	</TR>
</TABLE>

<H3>Name of Values </H3>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>S[1,1]</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			S-parameter value
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>nodename</I>.<TT>V</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			DC voltage at node <I>nodename</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>name</I>.<TT>I</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			DC current through component <I>name</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>nodename</I>.<TT>v</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			AC voltage at node <I>nodename</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>name</I>.<TT>i</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			AC current through component <I>name</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>nodename</I>.<TT>vn</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			AC noise voltage at node <I>nodename</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>name</I>.<TT>in</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			AC noise current through component <I>name</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>nodename</I>.<TT>Vt</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Transient voltage at node <I>nodename</I>
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<I>name</I>.<TT>It</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Transient current through component <I>name</I>
		</TD>
	</TR>
</TABLE>
Note: All voltages and currents are peak values.<br>
Note: Noise voltages are RMS values at 1 Hz bandwidth.

<H2>Constants</H2>
<TABLE WIDTH=100% BORDER=0 CELLPADDING=2 CELLSPACING=0>
	<COL WIDTH=43*><COL WIDTH=213*>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>i, j</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Imaginary unit (&quot;square root of -1&quot;)
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>pi</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			4*arctan(1) = 3.14159...
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>e</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Euler = 2.71828...
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>kB</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Boltzmann constant = 1.38065e-23 J/K
		</TD>
	</TR>
	<TR>
		<TD WIDTH="25%" VALIGN="baseline">
			<TT>q</TT>
		</TD>
		<TD WIDTH=75% VALIGN="baseline">
			Elementary charge = 1.6021765e-19 C
		</TD>
	</TR>
</TABLE>
<BR><A HREF="#top">Nahoru</A>
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